Relatively Prime (Co-Prime) Numbers

[@JohnnyLearns]

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[@mihirmathur5855]

GCD(790,121)=1 and hence they are relatively prime to each other

[@souravbhagat1358]

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[@Teacherdiwakarmishra108]

Most thanks you Sir.ji for your nice language & good explanation ❤❤❤

[@shafiullah2523]

Excellent and clear explanation Thank you

[@skgeddha3207]

gcd(790,121) = 1 and therefore 790 & 121 are relatively prime numbers

[@Hacker_2835]

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[@neelamyadav7609]

GCD(790,121)=1,so yes 790 and 121 are relatively prime numbers.

[@matiaspereira9382]

This is exactly why the divisibility rules of composite numbers are relatively prime numbers. For example saying a number is a multiple of 600 if it's a multiple of 6 and 100 at the same time doesn't work because 6 and 100 aren't relatively prime. For example 900 is a multiple of 6 and 100 but it isn't a multiple of 600

[@mutayyab01]

Amazing 🤩❤

[@vksathana8828]

Please upload videos for other topics in this subject...

[@abayareda5242]

Thanks

[@emy1594]

This is so helpful, thank you for sharing the information god bless you

[@subikshasubiksha1935]

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[@aqsanoor8162]

GCD (790,121)= 1 ...Both are relatively prime or coprime to each other ..

[@utilizator1701]

Response for homework problem: gcd(790,121)=1 and this means that 790 and 121 are relatively prime.

[@anvarjani1441]

Yes

[@devpriyashivani1855]

GCD(790,121) = 1 GCD(790,121) = GCD(121, 790%121) = GCD(121,64) GCD(121,64) = GCD(64, 121%64) = GCD(64, 57) GCD(64, 57) = GCD(57, 64%57) = GCD(57,7) GCD(57,7) = GCD(7, 57%7) = GCD(7, 1) GCD(7, 1) = GCD(1, 7,%1) = GCD(1,0) GCD(1,0) Since, b=0, it will return a=1 GCD(790,121) = 1 => Co-prime

[@47_second_ago]

Tnx

[@rashiagrawal7934]

Yes it is co-prime

[@Adwrells]

Gcd(790,121) are relatively prime number or co prime number.

[@MongthuinuMarma-l8l]

nice

[@Nidhi_Dodiya1014]

Two different prime numbers are always relatively prime.

[@prajapatikaushik6674]

GCD of 790 and 121 is 1 and thats why they are coprime

[@manikandan-m.]

790, 121; co-prime Or not??? 121, 790 (mod 121) = 121, 64; 64, 121 (mod 64) = 64, 57; 57, 64 (mod 57) = 57, 7; 7, 57 (mod 57) = 7, 1; 1, 7 (mod 1) = 1, 0; 0, 1 (mod 0) = 1, not possible. 64 & 121 are relatively co-prime to each other.

[@meghakhajuria]

GCD(790,121)=1 , they are relatively prime to each other where a and b are not prime numbers.

[@RitikMaurya07]

Co prime & relatively prime numbers are different. Relatively prime is superset of co prime

[@rajeshprajapati4863]

GCD(790,121) = 1 => Co-prime / Relatively Prime to each other.

[@vanessaorquiz9690]

is juan

[@Newsconnects]

gcd(790,121)=1 so this is relatively prime

[@SAh-ud8wm]

GCD(790,121)=1, Thus they are relatively prime numbers.

[@markgevero7094]

a = bq + r 790 = 121(6) + 64 121 = 64(1) + 57 64 = 57(1) + 7 57 = 7(8) + 1 GCD(790,121)=1 RELATIVELY PRIME NUMBERS

[@harishmaganti8363]

how we will a relative prime number "n" in between (1....n)??